A characterization of rational elements by Lüroth-type series expansions in the p-adic number field and in the field of Laurent series over a finite field
Vichian Laohakosol, Narakorn Rompurk (2006)
Acta Arithmetica
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Displaying similar documents to “Sums of values of a rational function”
A characterization of rational elements by Lüroth-type series expansions in the p-adic number field and in the field of Laurent series over a finite field
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Number of rational places of subfields of the function field of the Deligne-Lusztig curve of Ree type
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A dynamical Shafarevich theorem for twists of rational morphisms
Brian Justin Stout (2014)
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Let K denote a number field, S a finite set of places of K, and ϕ: ℙⁿ → ℙⁿ a rational morphism defined over K. The main result of this paper states that there are only finitely many twists of ϕ defined over K which have good reduction at all places outside S. This answers a question of Silverman in the affirmative.
Functions without residue and a bilinear differential equation
Eduard Wirsing (1993)
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The goal of this article is twofold. First, we extend a result of Murty and Saradha (2007) related to the digamma function at rational arguments. Further, we extend another result of the same authors (2008) about the nature of p-adic Euler-Lehmer constants.
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